Finding the Acceleration of a Rod in an X-Y Plane

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Homework Help Overview

The discussion revolves around determining the acceleration of a rod that is initially vertical and then disturbed to an inclined position in the x-y plane. The problem involves concepts from dynamics and rotational motion.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the path of the center of mass, with one suggesting it may be elliptical and relating acceleration to gravitational components. Others inquire about the moment of inertia and conservation principles, while some express a need for clearer guidance on the problem-solving approach.

Discussion Status

The conversation is ongoing, with various interpretations of the problem being explored. Some participants have offered potential methods, such as using conservation of energy or torque, but there is no explicit consensus on how to proceed.

Contextual Notes

Participants note a lack of specific details regarding the problem setup, which may be contributing to confusion. There is an emphasis on needing more information to clarify the approach to finding the solution.

prat
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a rod is vertically placed in x-y plane
a slight disturbance is given to it so that it is inclined at an angle (90-a) with the horizontal.
find the acceleration of the centre of mass

i think that the path followed by the centre of mass would be elliptical so its acceleration can be gsina
 
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You need to find the inertia about the center of mass with respect to the axis that the rod is falling through.
 
can you be more descripitive or suggest any way to solve the problem not understanding a bit
 
Um, I personally feel like what I told you has been pretty descriptive. If you want more specifics then give more specifics to work with. I don't know what what's holding you up, I can't read minds. Say the rod rotates about x-axis, so find moment of inertia about the say x-axis (or the end of the rod), use conservation of energy for the center of mass, or torque, or lagrangian.
 

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